Pages that link to "Item:Q1396466"
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The following pages link to Hurwitz spaces of genus 2 covers of an elliptic curve. (Q1396466):
Displaying 21 items.
- Hilbert modular surfaces for square discriminants and elliptic subfields of genus 2 function fields (Q290400) (← links)
- Systems of polynomial equations defining hyperelliptic \(d\)-osculating covers (Q498349) (← links)
- Note on families of semistable curves over \(\mathbb P^{1}\) with 4 singular fibers whose Jacobian are non-compact (Q625762) (← links)
- Non-constant curves of genus 2 with infinite pro-Galois covers (Q940744) (← links)
- The moduli space of curves of genus two covering elliptic curves (Q1340229) (← links)
- The Severi problem for abelian surfaces in the primitive case (Q2065091) (← links)
- Non-congruence of homology Veech groups in genus two (Q2312738) (← links)
- Elliptic subcovers of a curve of genus 2. I: The isogeny defect (Q2322856) (← links)
- Introduction to Teichmüller theory and its applications to dynamics of interval exchange transformations, flows on surfaces and billiards (Q2344796) (← links)
- Kähler structure on Hurwitz spaces (Q2345907) (← links)
- Prime arithmetic Teichmüller discs in \({\mathcal H}(2)\) (Q2382354) (← links)
- Covers of tori: genus two (Q2457220) (← links)
- Euler characteristics of Teichmüller curves in genus two (Q2464839) (← links)
- DLCQ strings, twist fields and one-loop correlators on a permutation orbifold (Q2478323) (← links)
- The number of genus 2 covers of an elliptic curve (Q2505219) (← links)
- Hurwitz generation of the universal covering of Alt(n) (Q3060802) (← links)
- Subcovers of curves and moduli spaces (Q4998855) (← links)
- Orbit classification and asymptotic constants for 𝑑-symmetric covers (Q5210874) (← links)
- Curves of genus 2 with elliptic differentials and associated Hurwitz spaces (Q5325556) (← links)
- Teichmüller curves, Galois actions and $ \widehat {GT} $‐relations (Q5463652) (← links)
- Teichmüller curves in genus two: square-tiled surfaces and modular curves (Q6656651) (← links)
